The inter-quark interaction has been described using the Hypercentral Constituent Quark Model (hCQM) wherein the internal effects are parametrized by higher constituent quark mass. The Jacobi coordinates are employed to account for the three body interactions as [1]}, [2]}, [3]}, [4]}, [5]},
\(\vec{\rho }=\frac{\vec{r_1}-\vec{r_2}}{\sqrt{2}} \hspace{14.22636pt} and \hspace{14.22636pt}\vec{\lambda }=\frac{\vec{r_1}+\vec{r_2}-2\vec{r_3}}{\sqrt{6}}.\) 
